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February 19, 2018

  

Monday, February 19, 2018

Washington's Birthday
(Cancelled) Seminars in Research in Biochemistry and Molecular Biology
12:00 PM - 1:00 PM

Bloomberg School of Public Health

Seminars in Research in Biochemistry and Molecular Biology
Biostatistics Help: Faculty, Staff, Pre-MD and Post-Doc Walk-In Clinic
1:00 PM - 2:00 PM

Biostatistics consulting is available to all Johns Hopkins University faculty, staff, pre-MDs and post-docs conducting clinical and translational research. 1:00 – 2:00 PM Wolfe Street Building Room: E3144
Cheikh N'diaye "Methods of Algebraic Topology for the Non-local Yamabe problem.""
4:00 PM - 5:00 PM

Homewood

Speaker: Cheikh N'diaye, (Howard) Abstract: In this talk, we will present a solution of the fractional Yamabe problem for locally flat conformal infinities of Poincare-Einstein manifolds. This case is the counterpart of the locally conformally flat case of the classical Yamabe problem, however no non-local version of the Schoen-Yau Positive Mass Theorem is known. We will show how one can bypass such an issue and in a natural way, by using the Algebraic Topological argument of Bahri-Coron.
Cheikh N'diaye “Methods of Algebraic Topology for the Non-local Yamabe problem. ”
4:00 PM - 5:00 PM

Homewood

Speaker: Cheikh N'diaye (Howard) Abstract: In this talk, we will present a solution of the fractional Yamabe problem for locally flat conformal infinities of Poincare-Einstein manifolds. This case is the counterpart of the locally conformally flat case of the classical Yamabe problem, however no non-local version of the Schoen-Yau Positive Mass Theorem is known. We will show how one can bypass such an issue and in a natural way, by using the Algebraic Topological argument of Bahri-Coron.
Apurv Nakade “Manifold Calculus and H-principle”
4:30 PM - 5:30 PM

Homewood

Speaker:Apurv Nakade, Johns Hopkins Abstract: In this talk, I'll explain the connection between Manifold Calculus (Goodwillie calculus for manifolds) and Gromov's h-principle. Manifold Calculus is a homotopy theoretic technique for studying embedding spaces of manifolds, and Gromov's h-principle is a classical tool for finding solutions to partial differential relations. I'll explain how h-principle can be used to extend Manifold Calculus to manifolds with tangential structures and present some of its applications.

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